Von Karman's "logarithmic law of the wall" describes the behavior of this phenomenon near an unbounded wall. One treatment of this behavior assumed that at small length scales, local motions are isotropic, and the timescale associated with that theory is given as the square root of the viscosity divided by the energy dissipation rate. The integral length scale associated with it is related to the size of eddies formed in this regime, and the onset of this regime typicall
Von Karman's "logarithmic law of the wall" describes the behavior of this phenomenon near an unbounded wall. One treatment of this behavior assumed that at small length scales, local motions are isotropic, and the timescale associated with that theory is given as the square root of the viscosity divided by the energy dissipation rate. The integral length scale associated with it is related to the size of eddies formed in this regime, and the onset of this regime typically occurs at values of 4000 for the Reynolds number. For 10 points, identify this regime characterized by the chaotic flow of fluids, a type of flow which may be occasionally experienced on airplanes. 
Von Karman's "logarithmic law of the wall" describes the behavior of this phenomenon near an unbounded wall.
{turbulence} [or {turbulent} flow]